Answer:
Brahe showed irregularities in the Moon's orbit and discovered a new star in the Cassiopeia formation. Brahe invented many instruments such as the Tyconian Quadrant which were widely copied and led to the invention of improved observational equipment. In 1600, Tyco Brahe hired Johannes Kepler as his assistant.
Explanation:
https://www.google.com/search?q=Tycho+Brahe+built+the+first+what%3F&rlz=1C1CHBF_enUS880US880&oq=Tycho+Brahe+built+the+first+what%3F&aqs=chrome..69i57j69i61.1130j0j7&sourceid=chrome&ie=UTF-8
Answer:
Moving
Explanation:
energy in the form of motion; depends on the mass and velocity of the object.
Have a good day!
Walk out. If it's denser than air, it'll settle to the bottom
Answer:
Workdone W = 1465.1 J
Explanation:
The weight of the water = density × volume
weight of the water = 1000 kg/m³ × 100 cm³
weight of the water = 1000 kg/m³ × 0.0001 m³
weight of the water = 0.1 kg
weight of the bucket = 5 kg
weight of the rope = 
= 
Leakage = 
= 
Total weight = 
= 
Force = wg
Force = (
)g
Force = 9.8 (
)
Finally; the amount of work spent in lifting the bucket, rope, and water is calculated as follows:


Answer:
velocity = 3.25[m/s], angle = 47° or 137° north of east.
Explanation:
In order to solve this problem, we must make a diagram of the movement of each of the speed vectors, the vectors will be the velocities of the passenger and the train. It is of great importance to establish that the passenger's velocity with respect to the ground is the sum of the passenger's velocity with respect to the train plus the train's velocity with respect to the ground.
We draw a vector with a magnitude of 1.6 to the North (velocity of the person), then we draw another vector of 4.5 with an angle of 32 degrees to the North.
This velocity vector drawn is the total velocity relative to the ground. In such a way that if we combine the head of the first vector with the head of the second vector, we will obtain the velocity of the train with respect to the ground as well as its direction with respect to the North.
We have a velocity of 3.25 [m/s] at an angle of 47° respect to the north of west.
In the attached image we can find the graphic solution.